Reviews and Descriptions of Tables and Books
Journal: Math. Comp. 9 (1955), 70-82
DOI: https://doi.org/10.1090/S0025-5718-55-99112-2
References | Additional Information
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British Association Mathematical Tables, vol. 6. Bessel Functions, Part I: Functions of orders zero and unity. Cambridge University Press, 1937, reprinted 1950. [See RMT 179[L], MTAC, v. 1, 1944, p. 361.]
W. G. Bickley, L. J. Comrie, J. C. P. Miller, D. H. Sadler, and A. J. Thompson, Bessel functions. Part II. Functions of positive integer order, British Association for the Advancement of Science, Mathematical Tables, vol. 10, University Press, Cambridge, 1952. MR 0050973
NYMTP. Tables of Sine, Cosine and Exponential Integrals. V. 1, 2. New York, 1940. Table of Sine and Cosine Integrals. New York, 1942.
R. S. Scorer, Numerical evaluation of integrals of the form $I=\int ^{x_2}_{x_{1}}f(x)e^{i\phi (x)}dx$ and the tabulation of the function ${\rm Gi} (z)=(1/\pi )\int ^\infty _0{\rm sin}(uz+\frac 13 u^3)du$, Quart. J. Mech. Appl. Math. 3 (1950), 107–112. MR 37604, DOI https://doi.org/10.1093/qjmam/3.1.107
British Association Mathematical Tables, vol. 6. Bessel Functions, Part I: Functions of orders zero and unity. Cambridge University Press, 1937, reprinted 1950. [See RMT 179[L], MTAC, v. 1, 1944, p. 361.] British Association Mathematical Tables, vol. 10. Bessel Functions, Part II: Functions of positive integer order. Cambridge University Press, 1952. [See RMT 1087[L], MTAC, v. 7, 1953, p. 97.] NYMTP. Tables of Sine, Cosine and Exponential Integrals. V. 1, 2. New York, 1940. Table of Sine and Cosine Integrals. New York, 1942. R. S. Scorer, "Numerical evaluation of integrals of the form $I = \int _{x1}^{x2} {f(x){e^{i\phi (x)}}dx}$ and the tabulation of the function $\operatorname {Gi} (z) = \frac {1}{\pi }\int _0^\infty {\sin (uz + \tfrac {1}{3}{u^3})} du$,� Quart. Jn. Mech. Appl. Math., v. 3, 1950, p. 107-112; MTAC, v. 4, 1950, p. 215
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